Results 81 to 90 of about 989 (170)
The Relation Between the Associate Almost Complex Structure to HM' and (HM',S,T)-Cartan Connections
In the present paper, the (HM',S,T)-Cartan connections on pseudo-Finsler manifolds, introduced by A. Bejancu and H.R. Farran, are obtained by the natural almost complex structure arising from the nonlinear connection HM'. We prove that the natural almost
Hamid Reza Salimi Moghaddam +1 more
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From the Fermi-Walker to the Cartan connection
Jan Slovák and Martin Čadek (eds.): Proceedings of the 19th Winter School "Geometry and Physics". Circolo Matematico di Palermo, Palermo, 2000. Rendiconti del Circolo Matematico di Palermo, Serie II, Supplemento No. 63. pp.
Lafuente López, Javier +1 more
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E. Cartan moment of rotation in classical and quantum gravity. Final report
The geometric construction of the E. Cartan moment of rotation associated to the spacetime curvature provides a geometric interpretation of the gravitational field sources and describes geometrically how the sources are ``wired`` to the field in standard
Kheyfets, A.
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Simultaneous Momentum and Position Measurement and the Instrumental Weyl-Heisenberg Group. [PDF]
Jackson CS, Caves CM.
europepmc +1 more source
Simultaneous Measurements of Noncommuting Observables: Positive Transformations and Instrumental Lie Groups. [PDF]
Jackson CS, Caves CM.
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On the Completeness of Cartan Connections [PDF]
openaire +2 more sources
CR-hypersurfaces in a space with a pseudoconformal connection
In this paper we study a submanifold in a space with a pseudoconformal connection. We assume that the submanifold M M is so situated that it inherits the structure of a CR {\text {CR}} -hypersurface from the
Michael J. Markowitz
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Cartan-like formulation of electric Carrollian gravity
We present a Cartan-like first-order action principle for electric Carrollian gravity. The action is invariant under the local homogeneous Carroll group, albeit in a different representation than the one obtained by gauging the Carroll algebra ...
Salgado-Rebolledo, Patricio +2 more
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The Tanaka-Webster connection for almost S-manifolds and Cartan geometry
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a natural generalization of the Tanaka– Webster connection of a pseudo-hermitian structure on a strongly pseudo- convex CR manifold of hypersurface type. Hence
LOTTA, Antonio +3 more
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